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A complex variable boundary element method for antiplane stress analysis around a crack in some nonhomogeneous bodies

机译:非均匀物体裂纹周围的反平面应力分析的复变边界元方法

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摘要

A boundary element method based on the Cauchy integral formulae, i.e. a complex variable boundary element method (CVBEM), is proposed for the numerical solution of an antiplane crack problem involving an elastic body with shear modulus that varies continuously in space. The shear modulus assumes a certain form which is quite general to allow for multiparameter fitting of its variaton. The method reduces the problem to a system of linear algebraic equations and can be readily implemented on the computer. For clarity, the CVBEM for mulation is first carried out for a straight crack and then its extension to include an arbitrary curved crack is indicated.
机译:提出了一种基于柯西积分公式的边界元方法,即复变边界元方法(CVBEM),用于数值求解包含剪切模量在空间上连续变化的弹性体的反平面裂纹问题。剪切模量采取某种形式,该形式是相当普遍的,以允许对其可变参数进行多参数拟合。该方法将问题简化为线性代数方程组,并且可以在计算机上轻松实现。为了清楚起见,首先对直裂纹执行用于模拟的CVBEM,然后指示其扩展范围以包括任意弯曲裂纹。

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